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Worksheetsrevision s1 mission 2
Total questions: 95
Worksheet time: 4hrs 25mins
Name a property of an isosceles triangle.
all sides are equal
no sides are equal
2 sides are equal
has 1 right angle
Using a protractor, measure and select the correct angles.
e=144, f=277
e=142, f=279
e=142, f=80
e=210, f=277
Classify each angle
e is acute
f is obtuse
e and f is obtuse
e is obtuse
f is reflex
e is a right angle and f is obtuse
Find the value of the angle x
(a)
Find the value of the angle 3x and hence find the value of x
3x=246 so x=82
3x=66 so x=22
3x=114 so x=38
3x=156 so x=52
Find the value of x
(a)
Find the value of x
(a)
Find the value of x
(a)
Find the value of x
(a)
Use the proper equipment on your ipad to draw the shape. ⚠️if you prefer drawing on paper, you can you simply need to draw AB as a 5 cm line
If the exercise the line AB has been cropped out as an error, so the teacher give you the choice of the length of AB. Select the correct characteristic for AB
AB needs to be at most 17 cm
AB needs to be at least 17 cm
Draw a line AB of 5 cm on your draft paper and complete the exercises on the paper.
Draw on your draft paper a triangle ABC
where AB= 7cm,
AC=10.2 cm,
and angle BAC=36 degrees.

Draw on your draft paper a parallelogram ABCD such that AB=10 cm,
angle ABC= 125 cm
and BC=6.8 cm
Find the sum of the interior angle of a polygon with 16 sides. Only write down the numerical value.
(a)
Calculate the size of EACH interior angle of a regular polygon with 18 sides. Note only write down the numerical value.
(a)
Find the sum of the exterior angles of a nonagon.
(a)
Find the size of each exterior angle of a hexagon.
(a)
Calculate the number of sides of a regular polygon if each exterior angle is 24 degrees
15
24
12
30
Find the number of sides of a regular polygon if each interior angle is 150 degrees.
15
24
12
30
Click on the attributes that a square and rectangle have in common.
opposite sides are parallel
all sides are congruent
four right angles
adjacent sides are equal
Find the value for x
(a)
Express 4 m2 in cm2 .Write your answer as a number without any gap or comas.
(a)
If you were to draw a kite, what do you need to make sure is true.
all side are equal
opposite sides are parallel
adjacent sides are congruent
1 pair of congruent angles
A square can be a rhombus, but a rhombus can not be a square. Name the attributes that makes that statement true.
opposite sides are parallel
4 right angles
4 congruent sides
both are quadrilaterals
The right triangles have what in common?
one 90 degree angle
all sides are equal
polygon
triangle
Choose all that apply to the properties of this trapezoid.
4 congruent sides
opposite sides are parallel
1 pair of parallel sides
quadrilateral
Which figure shows the correct markings for a kite?
Which figure shows the correct angle property for a kite?
Express 60 000cm2 in m2
6000 000
600
6
60 000 000
Area= 14cm2 and Perimeter= 28cm
Area= 14cm and Perimeter= 21cm2
Area= 49cm and Perimeter= 28cm2
Area= 49cm2 and Perimeter= 28cm
Write the answer as a numerical value.
(a)
Is surface area.......
Filling in a 3 dimensional shape
wrapping the outside of a 3 dimensional shape
Write your answer as a numerical value.
(a)
Explain how you find the possible length and breath of a rectangle with area 48 cm2 if each length is a natural number.
I find all the factors of 48
I find all the multiple of 48
Find the area of the triangle. Write your answer as a numerical value.
(a)
Find the value of h if the area of the triangle is 130 cm2
(a)
Express 0.2 m3 in cm3 as a number
(a)
Express 10,000,000 cm3 in a power form use 10^b for 10b
(a)
Express 92 cm3 in m3
0.000 092
0.0092
0.92
9.2
Read the table above and find the general rule for any polyhedron.
The Number of Vertices (corner points)
are always 2 more than the Number of Faces
The Number of Faces is always smaller than the Number of Vertices
Number of Faces plus the Number of Vertices
minus the Number of Edges is always the same
The ratio between the Number of Vertices and Number of Faces
is always the same
What is the volume of this cuboid?
24cm3
6cm3
24cm2
52cm2
Find the volume of this cuboid
18cm3
180cm2
180cm3
202cm3
What is the volume of this cube?
3cm3
9cm3
18cm3
27cm3
54cm3
The cuboid has a volume of 200cm3. What is its height?
4cm
20cm
4cm2
150cm
185cm
Is this shape a prism?
Yes
No
Is this an example of NOT a prism?
Yes
No
What is the volume of this prism?
36cm3
34cm3
72cm3
17cm3
What is the volume of this prism?
75cm3
24cm3
45cm3
135cm3
What is the length?
11cm
22.5cm
12cm2
22cm
How many edges?
(a)
A cylinder has _____ faces, _______ edges and ________vertices.
1,2,0
3,0,2
3,2,0
This is the net of what 3-Dimensional Shape?
Triangular Prism
Rectangular Prism
Rectangular Pyramid
Triangular Pyramid
What is the main difference between Prisms and Pyramids?
A prism has 2 bases and a pyramid has 1 base.
A prism has to have all 90 degree sides and a pyramid doesn't
A prism must have a least one curved line and a pyramid doesn't
A prism must be 3-d but a pyramid shouldn't
Describe the faces of this shape
4 squares
5 squares
6 squares
7 squares
What shape does this net make?
Square pyramid
Triangular pyramid
Triangular prism
What is shown in the picture?
face
base
edge
vertex
What do you call a 3D shape with one base and triangular faces?
prism
pyramid
What shape is the base of a pentagonal pyramid?
triangle
square
pentagon
hexagon
What 3D shape will this net make?
cube
cuboid
tetrahedron
square based pyramid
What 3D shape will this net make?
triangular prism
cuboid
tetrahedron
square based pyramid
What 3D shape will this net make?
cylinder
triangular prism
tetrahedron
triangle based pyramid
What 3D shape will this net make?
cylinder
cone
tetrahedron
triangle based pyramid
How many faces does the Tetrahedron have?
(a)
The total surface area of the dodecahedron shown is 240 cm2. What is the area of just one face of the solid?
24 cm2
12 cm2
20 cm2
15 cm2
The Icosahedron has 20 congruent triangular faces. The base of each triangle is 6 cm and the height of each triangle is 5.2 cm. What is the total surface area of the Icosahedron? Enter a number only.
(a)
The total surface area of the cube shown is 600 cm2. What is the length of one edge of the cube? Enter a number only.
(a)
The net attached is made of triangles of area 5 cm2 and a square of 25 cm2
Find the surface area of the 3D solid it can form
45 cm2
30 cm2
125 cm2
We cannot find it
